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    Last modified 01/12/08


        Copyright © by Nila Gaede 2008

    To summarize, the mathematical definitions of dimensions do not embody any physical notions. Size and
    powers are quantitative parameters that are studied exclusively within Mathematics. In Physics, there are
    only intuitive relations of size – big and small – and of orientation – orthogonal, left/right, parallel, or three-
    dimensional. When we say that a house is 3 times larger than an elephant, we are using the elephant as a
    measuring stick and counting the number of times the elephant fits into the house. This is not Physics.
    Old Father Universe never learned to count and doesn't understand 'three'. He only understands elephant
    and house. Physics doesn't deal with quantitative relations involving observers and an artificial language
    called Math because if an ET has a different measuring stick, he reaches a different conclusion about our
    Universe. The difference between Physics and Math is that Physics is universal and intuitive. In Physics
    there are no ludicrous and artificial notions such as spin 0, ½, 1, and 2. In Physics there is only intuitive
    clockwise and counterclockwise. In Physics there is no such nonsense called energy. There are only
    things, each one of which has shape. And in Physics we do not gauge the size of the width of a box with a
    number line. In Physics length, width, and height have the same 'size,' and all things, including the box,
    are three-dimensional. It never goes beyond this. It can't. Physics is only qualitative. The mathematical
    definitions of dimension would be of no consequence if they were used contextually. As shown in the
    foregoing examples, mathematicians have blended these irreconcilable definitions into a collage they
    incongruously call Mathematical Physics.
In the religion of relativity, we use one finger to designate
direction and four when we refer to dimension. Got it, Bill?
Got it!
Adapted for the Internet from:

Why God Doesn't Exist
Conclusions
(dimensions)

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